Aisc How is Weight Calculated

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AISI How is Weight Calculated: Steel Weight Calculator

Steel Weight Calculator

Calculate the weight of steel based on its dimensions and material density. This calculator uses the standard density for steel.

Rectangular Bar Round Bar Square Bar Pipe Sheet Plate Angle I-Beam H-Beam Channel Select the shape of the steel.
Enter the width of the rectangular bar in millimeters.
Enter the thickness of the rectangular bar in millimeters.
Enter the diameter of the round bar in millimeters.
Enter the side length of the square bar in millimeters.
Enter the outer diameter of the pipe in millimeters.
Enter the wall thickness of the pipe in millimeters.
Enter the width of the sheet/plate in millimeters.
Enter the length of the sheet/plate in millimeters.
Enter the thickness of the sheet/plate in millimeters.
Enter the width of the plate in millimeters.
Enter the length of the plate in millimeters.
Enter the thickness of the plate in millimeters.
Enter the length of the first leg of the angle in millimeters.
Enter the length of the second leg of the angle in millimeters.
Enter the thickness of the angle in millimeters.
Enter the total height of the I-beam in millimeters.
Enter the width of the flanges in millimeters.
Enter the thickness of the web in millimeters.
Enter the thickness of the flanges in millimeters.
Enter the total height of the H-beam in millimeters.
Enter the width of the flanges in millimeters.
Enter the thickness of the web in millimeters.
Enter the thickness of the flanges in millimeters.
Enter the total height of the channel in millimeters.
Enter the width of the flanges in millimeters.
Enter the thickness of the web in millimeters.
Enter the thickness of the flanges in millimeters.
Enter the total length of the steel piece in millimeters.
Standard density for steel is approximately 7850 kg/m³.

Calculation Results

— kg
Volume: — m³
Cross-Sectional Area: — mm²
Unit Weight (per meter): — kg/m
Weight = Volume × Density. Volume is calculated based on the shape and dimensions.

Weight vs. Length Comparison

Weight of steel for varying lengths at the current density.

Steel Weight Table

Length (m) Calculated Weight (kg)
Weight breakdown for different lengths.

What is AISI How is Weight Calculated?

Understanding how steel weight is calculated is fundamental in various industries, from construction and manufacturing to engineering and logistics. The American Iron and Steel Institute (AISI) provides standards and guidelines that influence how steel products are specified and their properties, including weight, are determined. While AISI doesn't dictate a single universal formula for weight calculation (as weight is primarily a function of volume and density), their standards ensure consistency in material properties and dimensions, which are crucial inputs for accurate weight calculations. This guide will delve into the core principles of calculating steel weight, the factors involved, and how to use a specialized calculator for precision.

What is Steel Weight Calculation?

Steel weight calculation is the process of determining the mass of a steel component or structure. This is essential for several reasons:

  • Material Estimation: Accurately estimating the amount of steel needed for a project, minimizing waste and cost overruns.
  • Structural Integrity: Ensuring that structures can support the weight of the steel components.
  • Transportation and Logistics: Planning shipping, handling, and installation based on the weight of materials.
  • Costing: Pricing materials and projects accurately, as steel is often sold by weight.
  • Quality Control: Verifying that manufactured steel parts meet specified weight tolerances.

Who Should Use Steel Weight Calculations?

Professionals across numerous fields rely on accurate steel weight calculations:

  • Structural Engineers: To design safe and efficient structures.
  • Architects: For preliminary material estimates and design considerations.
  • Fabricators and Manufacturers: To manage inventory, production, and costing.
  • Procurement Specialists: To purchase the correct quantities of steel.
  • Construction Project Managers: To oversee material delivery and site logistics.
  • DIY Enthusiasts: For smaller projects where material estimation is important.

Common Misconceptions about Steel Weight

  • "All steel weighs the same per volume": While steel has a standard density, different alloys can have slightly varying densities. More importantly, the *shape* of the steel drastically affects its weight for a given length.
  • "Weight is only about length": The cross-sectional area (width, thickness, diameter, etc.) is equally, if not more, critical than length in determining the overall weight.
  • "AISI dictates a specific weight formula": AISI focuses on material standards, grades, and dimensional tolerances. The fundamental weight calculation (Volume x Density) remains constant, but AISI standards ensure the inputs (dimensions, material properties) are reliable.

{primary_keyword} Formula and Mathematical Explanation

The fundamental principle behind calculating the weight of any material, including steel, is the relationship between its volume and its density. The American Iron and Steel Institute (AISI) standards influence the precision of the dimensions and material properties used in this calculation.

The Core Formula

The basic formula is:

Weight = Volume × Density

To apply this, we first need to determine the volume of the steel piece based on its shape and dimensions, and then multiply it by the density of steel.

Step-by-Step Derivation

  1. Determine the Cross-Sectional Area (A): This is the area of the shape you get if you slice the steel perpendicular to its length. The formula for this area varies significantly depending on the shape (e.g., rectangle, circle, I-beam).
  2. Calculate the Volume (V): Once you have the cross-sectional area, you multiply it by the total length (L) of the steel piece. It's crucial to ensure consistent units. If dimensions are in millimeters (mm) and length is in meters (m), conversions are necessary. A common approach is to convert all dimensions to meters first.
    Volume (m³) = Cross-Sectional Area (m²) × Length (m)
  3. Apply the Density (ρ): Multiply the calculated volume by the density of steel. The standard density for steel is approximately 7850 kilograms per cubic meter (kg/m³).
    Weight (kg) = Volume (m³) × Density (kg/m³)

Variable Explanations

  • Weight: The total mass of the steel component.
  • Volume: The amount of space the steel occupies.
  • Density: The mass of the material per unit volume.
  • Cross-Sectional Area: The area of the steel's profile perpendicular to its length.
  • Length: The total length of the steel component.

Variables Table

Key Variables in Steel Weight Calculation
Variable Meaning Unit Typical Range / Value
W (Weight) Total mass of the steel piece kg (or lbs) Varies
V (Volume) Space occupied by the steel m³ (or ft³) Varies
ρ (Density) Mass per unit volume of steel kg/m³ (or lbs/ft³) ~7850 kg/m³ (standard carbon steel)
A (Cross-Sectional Area) Area of the steel's profile mm² or m² Varies based on shape and dimensions
L (Length) Total length of the steel piece mm or m Varies

The calculator simplifies these steps by allowing you to select the shape and input dimensions, automatically calculating the cross-sectional area, volume, and finally, the total weight.

Practical Examples (Real-World Use Cases)

Let's illustrate with practical examples using the calculator's logic:

Example 1: Calculating the Weight of a Steel Plate

A construction project requires a steel plate for a support structure. The specifications are:

  • Shape: Plate
  • Width: 1200 mm
  • Length: 2400 mm
  • Thickness: 10 mm
  • Steel Density: 7850 kg/m³

Calculation Steps:

  1. Convert dimensions to meters: Width = 1.2 m, Length = 2.4 m, Thickness = 0.01 m
  2. Calculate Cross-Sectional Area (A): A = Width × Thickness = 1.2 m × 0.01 m = 0.012 m²
  3. Calculate Volume (V): V = A × Length = 0.012 m² × 2.4 m = 0.0288 m³
  4. Calculate Weight (W): W = V × Density = 0.0288 m³ × 7850 kg/m³ = 226.56 kg

Result Interpretation: The steel plate weighs approximately 226.56 kg. This information is crucial for ordering the correct material, planning its transport to the site, and ensuring the supporting structure can handle this load.

Example 2: Calculating the Weight of a Steel Pipe Section

A structural engineer needs to determine the weight of a steel pipe section for a framework.

  • Shape: Pipe
  • Outer Diameter: 60.3 mm (which is 2.375 inches, a common size)
  • Wall Thickness: 5 mm
  • Length: 6 meters
  • Steel Density: 7850 kg/m³

Calculation Steps:

  1. Convert dimensions to meters: Outer Diameter = 0.0603 m, Wall Thickness = 0.005 m, Length = 6 m
  2. Calculate Inner Diameter: Inner Diameter = Outer Diameter – 2 × Wall Thickness = 0.0603 m – 2 × 0.005 m = 0.0503 m
  3. Calculate Cross-Sectional Area (A): This is the area of the ring. Area of outer circle = π × (Outer Diameter / 2)² Area of inner circle = π × (Inner Diameter / 2)² A = Area of outer circle – Area of inner circle A = π × (0.0603/2)² – π × (0.0503/2)² A = π × (0.03015)² – π × (0.02515)² A ≈ π × (0.00090902 – 0.00063252) A ≈ π × 0.0002765 m² A ≈ 0.0008686 m²
  4. Calculate Volume (V): V = A × Length = 0.0008686 m² × 6 m = 0.0052116 m³
  5. Calculate Weight (W): W = V × Density = 0.0052116 m³ × 7850 kg/m³ = 40.96 kg

Result Interpretation: The 6-meter section of steel pipe weighs approximately 40.96 kg. This is vital for structural load calculations and for determining how many sections can be safely lifted or transported at once.

How to Use This Steel Weight Calculator

Our Steel Weight Calculator is designed for ease of use and accuracy. Follow these simple steps:

  1. Select Steel Shape: Choose the profile of your steel component from the dropdown menu (e.g., Rectangular Bar, Pipe, Plate, I-Beam).
  2. Input Dimensions: Based on the selected shape, enter the relevant dimensions in millimeters (mm). For example, for a rectangular bar, you'll need width and thickness; for a pipe, outer diameter and wall thickness. Ensure you also input the total length of the steel piece.
  3. Specify Steel Density: The calculator defaults to the standard steel density of 7850 kg/m³. You can adjust this value if you are working with a specific steel alloy with a known different density.
  4. Click 'Calculate Weight': Once all inputs are entered, click the button.

Reading the Results

  • Total Weight (kg): This is the primary result, showing the calculated weight of your steel piece in kilograms.
  • Volume (m³): Displays the calculated volume of the steel in cubic meters.
  • Cross-Sectional Area (mm²): Shows the area of the steel's profile in square millimeters.
  • Unit Weight (kg/m): Indicates the weight of the steel per linear meter, a useful metric for quick estimations.

Decision-Making Guidance

Use these results to:

  • Procurement: Order the precise amount of steel needed, avoiding over-ordering or shortages.
  • Logistics: Plan for transportation, ensuring vehicles have adequate capacity and lifting equipment is appropriate.
  • Engineering: Input accurate weights into structural analysis software for load calculations.
  • Costing: Provide accurate quotes for fabrication or construction projects.

The 'Reset' button clears all fields to their default values, and 'Copy Results' allows you to easily transfer the calculated data.

Key Factors That Affect Steel Weight Results

While the core formula (Weight = Volume × Density) is straightforward, several factors can influence the accuracy and practical application of steel weight calculations:

  1. Material Density Variations: Although 7850 kg/m³ is standard for carbon steel, different steel alloys (e.g., stainless steel, high-strength alloys) have slightly different densities. Stainless steel, for instance, is typically denser (~8000 kg/m³). Always use the density specific to the alloy being used.
  2. Dimensional Tolerances: Steel is manufactured within specific tolerance ranges defined by standards like those influenced by AISI. Actual dimensions might slightly deviate from nominal values. For critical applications, consider the maximum possible weight based on upper dimensional tolerances or the minimum based on lower tolerances.
  3. Shape Complexity: Complex profiles (like custom extrusions or intricate structural shapes) require more sophisticated methods to calculate their cross-sectional area and volume accurately. Standard shapes are well-defined, but non-standard ones may need specialized software or manual calculations.
  4. Units of Measurement: Inconsistency in units (e.g., mixing mm, cm, meters, inches, feet) is a common source of error. Always ensure all dimensions are converted to a consistent unit system (e.g., meters for volume and density calculations) before applying the formula.
  5. Surface Treatments and Coatings: While usually negligible for structural steel, coatings like galvanization add a small amount of weight. For highly precise calculations, especially for smaller components or specialized finishes, this might be a minor consideration.
  6. Hollow Sections vs. Solid Sections: Pipes and hollow structural sections (HSS) weigh less than solid bars of the same outer dimensions due to the removed material. The calculation must account for the wall thickness to determine the actual volume of steel.
  7. Waste and Offcuts: In practical scenarios, calculations often need to account for material waste during cutting, fabrication, and installation. While not part of the theoretical weight calculation, it's crucial for project material management.

Frequently Asked Questions (FAQ)

Q1: What is the standard density of steel used for calculations?
The most commonly used density for standard carbon steel is approximately 7850 kilograms per cubic meter (kg/m³). This is equivalent to 0.2836 lbs/in³ or 490 lbs/ft³.
Q2: How does the shape of the steel affect its weight?
The shape significantly impacts the cross-sectional area. For the same length and overall size, a solid bar will weigh more than a hollow pipe because it contains more material. Different shapes have different formulas for calculating their cross-sectional area and volume.
Q3: Does AISI provide specific weight tables for steel?
AISI primarily sets standards for steel grades, properties, and dimensional tolerances. While these standards ensure consistency, specific weight tables are often provided by individual steel manufacturers based on their product dimensions and standard densities. Our calculator helps generate these weights dynamically.
Q4: Can I calculate the weight in pounds (lbs) instead of kilograms (kg)?
Yes, you can convert the final result. 1 kg is approximately 2.20462 lbs. Alternatively, you could input the density in lbs/ft³ (approx. 490) and ensure all dimensions are in feet.
Q5: What if my steel dimensions are in inches?
You need to convert inches to millimeters (1 inch = 25.4 mm) before entering them into the calculator, or convert the final result from kg to lbs (1 kg ≈ 2.20462 lbs). Ensure consistency.
Q6: How accurate are these calculations?
The accuracy depends on the precision of your input dimensions and the accuracy of the density value used. The calculator provides a theoretical weight based on ideal geometry and standard density. Real-world weights may vary slightly due to manufacturing tolerances.
Q7: Does the calculator account for different steel grades (e.g., stainless steel)?
The calculator uses a default density for carbon steel. For different grades like stainless steel, which has a slightly higher density (around 8000 kg/m³), you should manually adjust the 'Steel Density' input field for a more accurate result.
Q8: What is the difference between a sheet, plate, and strip?
These terms generally refer to flat rolled steel products. 'Plate' typically denotes thicker material (often > 6mm or 1/4 inch), 'Sheet' is thinner (often < 6mm), and 'Strip' is usually narrower than sheet or plate. The calculation method (Length x Width x Thickness x Density) is the same, but the typical dimensions differ.

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if (!validateInput('rect_width', 0)) isValid = false; if (!validateInput('rect_thickness', 0)) isValid = false; if (isValid) { crossSectionalAreaMm2 = widthMm * thicknessMm; } } else if (currentShape === 'round_bar') { var diameterMm = parseFloat(document.getElementById('round_diameter').value); if (!validateInput('round_diameter', 0)) isValid = false; if (isValid) { var radiusMm = diameterMm / 2; crossSectionalAreaMm2 = Math.PI * radiusMm * radiusMm; } } else if (currentShape === 'square_bar') { var sideMm = parseFloat(document.getElementById('square_side').value); if (!validateInput('square_side', 0)) isValid = false; if (isValid) { crossSectionalAreaMm2 = sideMm * sideMm; } } else if (currentShape === 'pipe') { var outerDiameterMm = parseFloat(document.getElementById('pipe_outer_diameter').value); var wallThicknessMm = parseFloat(document.getElementById('pipe_wall_thickness').value); if (!validateInput('pipe_outer_diameter', 0)) isValid = false; if (!validateInput('pipe_wall_thickness', 0)) isValid = false; if (isValid) { var outerRadiusMm = outerDiameterMm / 2; var innerDiameterMm = outerDiameterMm – 2 * wallThicknessMm; if (innerDiameterMm 0) { // Convert cross-sectional area from mm² to m² var crossSectionalAreaM2 = crossSectionalAreaMm2 / (1000 * 1000); // Convert length from mm to m var lengthM = lengthMm / 1000; // Calculate volume volumeM3 = crossSectionalAreaM2 * lengthM; // Calculate weight totalWeightKg = volumeM3 * steelDensityKgM3; // Calculate unit weight per meter unitWeightPerMeterKg = crossSectionalAreaM2 * steelDensityKgM3 * 1000; // Area in m2 * density * 1000 mm/m // Format results document.getElementById('volume').textContent = volumeM3.toFixed(5) + ' m³'; document.getElementById('cross-sectional-area').textContent = crossSectionalAreaMm2.toFixed(2) + ' mm²'; document.getElementById('unit-weight-per-meter').textContent = unitWeightPerMeterKg.toFixed(2) + ' kg/m'; document.getElementById('total-weight').textContent = totalWeightKg.toFixed(2) + ' kg'; updateChartAndTable(lengthMm); // Update chart and table with current length document.getElementById('chart-section').style.display = 'block'; document.getElementById('table-section').style.display = 'block'; } else { // Reset results if validation failed or area is zero document.getElementById('volume').textContent = '– m³'; document.getElementById('cross-sectional-area').textContent = '– mm²'; document.getElementById('unit-weight-per-meter').textContent = '– kg/m'; document.getElementById('total-weight').textContent = '– kg'; document.getElementById('chart-section').style.display = 'none'; document.getElementById('table-section').style.display = 'none'; } } function resetCalculator() { document.getElementById('shape').value = 'rectangular_bar'; document.getElementById('rect_width').value = '50'; document.getElementById('rect_thickness').value = '10'; document.getElementById('round_diameter').value = '50'; document.getElementById('square_side').value = '50'; document.getElementById('pipe_outer_diameter').value = '50'; document.getElementById('pipe_wall_thickness').value = '5'; document.getElementById('sheet_width').value = '1000'; document.getElementById('sheet_length').value = '2000'; document.getElementById('sheet_thickness').value = '5'; document.getElementById('plate_width').value = '1000'; document.getElementById('plate_length').value = '2000'; document.getElementById('plate_thickness').value = '10'; document.getElementById('angle_leg1′).value = '50'; document.getElementById('angle_leg2′).value = '50'; document.getElementById('angle_thickness').value = '5'; document.getElementById('i_beam_height').value = '100'; document.getElementById('i_beam_flange_width').value = '50'; document.getElementById('i_beam_web_thickness').value = '5'; document.getElementById('i_beam_flange_thickness').value = '8'; document.getElementById('h_beam_height').value = '100'; document.getElementById('h_beam_flange_width').value = '100'; document.getElementById('h_beam_web_thickness').value = '6'; document.getElementById('h_beam_flange_thickness').value = '10'; document.getElementById('channel_height').value = '100'; document.getElementById('channel_flange_width').value = '50'; document.getElementById('channel_web_thickness').value = '5'; document.getElementById('channel_flange_thickness').value = '8'; document.getElementById('length').value = '1000'; document.getElementById('steel_density').value = '7850'; // Clear results display document.getElementById('volume').textContent = '– m³'; document.getElementById('cross-sectional-area').textContent = '– mm²'; document.getElementById('unit-weight-per-meter').textContent = '– kg/m'; document.getElementById('total-weight').textContent = '– kg'; // Clear errors var errorElements = document.querySelectorAll('.error-message'); errorElements.forEach(function(el) { el.style.display = 'none'; }); // Reset chart and table visibility document.getElementById('chart-section').style.display = 'none'; document.getElementById('table-section').style.display = 'none'; if (chartInstance) { chartInstance.destroy(); chartInstance = null; } updateShapeInputs(); // Update visibility of shape-specific inputs } function copyResults() { var mainResult = document.getElementById('total-weight').textContent; var volume = document.getElementById('volume').textContent; var area = document.getElementById('cross-sectional-area').textContent; var unitWeight = document.getElementById('unit-weight-per-meter').textContent; var shape = document.getElementById('shape').options[document.getElementById('shape').selectedIndex].text; var length = document.getElementById('length').value + ' mm'; var density = document.getElementById('steel_density').value + ' kg/m³'; var assumptions = "Key Assumptions:\n"; assumptions += "- Shape: " + shape + "\n"; assumptions += "- Length: " + length + "\n"; assumptions += "- Steel Density: " + density + "\n"; var resultText = "Steel Weight Calculation Results:\n\n"; resultText += "Total Weight: " + mainResult + "\n"; resultText += "Volume: " + volume + "\n"; resultText += "Cross-Sectional Area: " + area + "\n"; resultText += "Unit Weight (per meter): " + unitWeight + "\n\n"; resultText += assumptions; // Use a temporary textarea to copy text var textArea = document.createElement("textarea"); textArea.value = resultText; textArea.style.position = "fixed"; textArea.style.left = "-9999px"; document.body.appendChild(textArea); textArea.focus(); textArea.select(); try { var successful = document.execCommand('copy'); var msg = successful ? 'Results copied to clipboard!' : 'Failed to copy results.'; // Optionally show a temporary message to the user // alert(msg); } catch (err) { // alert('Oops, unable to copy'); } document.body.removeChild(textArea); } // Charting Functionality function updateChartAndTable(currentLengthMm) { var ctx = document.getElementById('weightChart').getContext('2d'); var tableBody = document.querySelector('#weightTable tbody'); tableBody.innerHTML = "; // Clear previous table rows var lengthsMm = [500, 1000, 1500, 2000, 2500, 3000, 4000, 5000, 6000]; // Example lengths in mm var weightsKg = []; var chartLabels = []; var steelDensityKgM3 = parseFloat(document.getElementById('steel_density').value); var lengthM = currentLengthMm / 1000; // Current length in meters // Calculate cross-sectional area once based on current inputs var crossSectionalAreaMm2 = 0; if (currentShape === 'rectangular_bar') { crossSectionalAreaMm2 = parseFloat(document.getElementById('rect_width').value) * parseFloat(document.getElementById('rect_thickness').value); } else if (currentShape === 'round_bar') { var radiusMm = parseFloat(document.getElementById('round_diameter').value) / 2; crossSectionalAreaMm2 = Math.PI * radiusMm * radiusMm; } else if (currentShape === 'square_bar') { crossSectionalAreaMm2 = parseFloat(document.getElementById('square_side').value) * parseFloat(document.getElementById('square_side').value); } else if (currentShape === 'pipe') { var outerDiameterMm = parseFloat(document.getElementById('pipe_outer_diameter').value); var wallThicknessMm = parseFloat(document.getElementById('pipe_wall_thickness').value); var outerRadiusMm = outerDiameterMm / 2; var innerDiameterMm = outerDiameterMm – 2 * wallThicknessMm; if (innerDiameterMm >= 0) { var innerRadiusMm = innerDiameterMm / 2; var outerAreaMm2 = Math.PI * outerRadiusMm * outerRadiusMm; var innerAreaMm2 = Math.PI * innerRadiusMm * innerRadiusMm; crossSectionalAreaMm2 = outerAreaMm2 – innerAreaMm2; } } else if (currentShape === 'sheet' || currentShape === 'plate') { crossSectionalAreaMm2 = parseFloat(document.getElementById('sheet_width').value) * parseFloat(document.getElementById('sheet_thickness').value); } else if (currentShape === 'angle') { var leg1Mm = parseFloat(document.getElementById('angle_leg1').value); var leg2Mm = parseFloat(document.getElementById('angle_leg2').value); var thicknessMm = parseFloat(document.getElementById('angle_thickness').value); crossSectionalAreaMm2 = (leg1Mm * thicknessMm) + (leg2Mm * thicknessMm) – (thicknessMm * thicknessMm); } else if (currentShape === 'i_beam' || currentShape === 'h_beam' || currentShape === 'channel') { var heightMm = parseFloat(document.getElementById(currentShape + '_height').value); var flangeWidthMm = parseFloat(document.getElementById(currentShape + '_flange_width').value); var webThicknessMm = parseFloat(document.getElementById(currentShape + '_web_thickness').value); var flangeThicknessMm = parseFloat(document.getElementById(currentShape + '_flange_thickness').value); var flangeArea = flangeWidthMm * flangeThicknessMm; var webHeightMm = heightMm – (2 * flangeThicknessMm); var webArea = webHeightMm * webThicknessMm; crossSectionalAreaMm2 = (2 * flangeArea) + webArea; if (currentShape === 'channel') { webHeightMm = heightMm – flangeThicknessMm; webArea = webHeightMm * webThicknessMm; crossSectionalAreaMm2 = flangeArea + webArea; } } var crossSectionalAreaM2 = crossSectionalAreaMm2 / (1000 * 1000); // Calculate weight for each length in the table/chart lengthsMm.forEach(function(lenMm) { var lenM = lenMm / 1000; var weight = (crossSectionalAreaM2 * lenM * steelDensityKgM3); weightsKg.push(weight); chartLabels.push(lenMm / 1000 + ' m'); // Label in meters // Add row to table var row = tableBody.insertRow(); var cell1 = row.insertCell(0); var cell2 = row.insertCell(1); cell1.textContent = (lenMm / 1000).toFixed(2) + ' m'; cell2.textContent = weight.toFixed(2) + ' kg'; }); // Add current length's weight to the data series for the chart var currentWeightKg = (crossSectionalAreaM2 * lengthM * steelDensityKgM3); weightsKg.push(currentWeightKg); chartLabels.push(lengthM.toFixed(2) + ' m (Current)'); // Destroy previous chart instance if it exists if (chartInstance) { chartInstance.destroy(); } // Create new chart chartInstance = new Chart(ctx, { type: 'line', data: { labels: chartLabels, datasets: [{ label: 'Steel Weight (kg)', data: weightsKg, borderColor: 'var(–primary-color)', backgroundColor: 'rgba(0, 74, 153, 0.2)', fill: true, tension: 0.1 }] }, options: { responsive: true, maintainAspectRatio: false, scales: { y: { beginAtZero: true, title: { display: true, text: 'Weight (kg)' } }, x: { title: { display: true, text: 'Length (m)' } } }, plugins: { legend: { display: true, position: 'top', }, title: { display: true, text: 'Steel Weight vs. Length' } } } }); } // Initial setup document.addEventListener('DOMContentLoaded', function() { updateShapeInputs(); calculateSteelWeight(); });

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